Nekrasov矩阵的线性互补问题含参数的上界  

Upper Bounds of Linear Complementarity Problems with Parameters for Nekrasov Matrices

作　　者：李艳艳[1] LI Yanyan(School of Artificial Intelligence,Wenshan University,Wenshan Yunnan 663099,China)

机构地区：[1]文山学院人工智能学院,云南文山663099

出　　处：《文山学院学报》2024年第5期63-66,共4页Journal of Wenshan University

摘　　要：文章对Nekrasov矩阵的线性互补问题进行研究,应用严格对角占优矩阵的线性互补问题的上界和正对角矩阵参数可调节的对角元,构造了Nekrasov矩阵的线性互补问题含参数的上界,使该问题更加灵活和多样。In this paper,the linear complementarity problem of Nekrasov matrix is studied.The upper bound with parameters of the linear complementarity problem of Nekrasov matrix is constructed by using the upper bound of the linear complementarity problem of strictly diagonally dominant matrix and the diagonal element with adjustable positive diagonal matrix parameters,,which makes the problem more flexible and diverse.

关 键 词：NEKRASOV矩阵 逆矩阵 无穷范数 上界 

分 类 号：O151.21[理学—数学]